In this video, I solved the derivative of trigonometric functions.
The derivative of a trigonometric function represents the rate of change of that function with respect to a variable, usually denoted as
𝑥
x. In the context of calculus, this means it tells us how the output value of the trigonometric function changes as the input value changes. Here’s a deeper look at how this concept applies to trigonometric functions:
Trigonometric functions are;
sinx
cosx
tanx
cosecx
secx
cotx
The derivative of a trigonometric function captures the slope of the tangent line at each point on its graph, showing how fast the function's value changes. This rate of change is periodic and oscillates for sinusoidal functions like sine and cosine. For tangent and reciprocal trigonometric functions, the derivatives reflect more dramatic changes, especially near vertical asymptotes.
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Qamar Faizan Duggal